Question 1 B 34 62° 200 m Consider that the geometry of the billboard for the Pool is following the algebraic equation: Co244x-4, It is required to attach two torches for each direction for billboard. The purpose the torch is to give a clear vision for the cars parking; thus, it should not be hanged no O de than 7m in height. Accordingly, you have to define in your report the rang of the value morthere the torch could be hanged without violating the maximum allowable height. The billboard width is 6.5m.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.3: Trigonometric Functions Of Real Numbers
Problem 41E
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Question 1
B
34
62°
200 m
Consider that the geometry of the billboard for the Pool is following the algebraic equation:
Co244x-4, It is required to attach two torches for each direction for billboard. The purpose
the torch is to give a clear vision for the cars parking; thus, it should not be hanged no
O de than 7m in height. Accordingly, you have to define in your report the rang of the value
morthere the torch could be hanged without violating the maximum allowable height. The
billboard width is 6.5m.
Transcribed Image Text:Question 1 B 34 62° 200 m Consider that the geometry of the billboard for the Pool is following the algebraic equation: Co244x-4, It is required to attach two torches for each direction for billboard. The purpose the torch is to give a clear vision for the cars parking; thus, it should not be hanged no O de than 7m in height. Accordingly, you have to define in your report the rang of the value morthere the torch could be hanged without violating the maximum allowable height. The billboard width is 6.5m.
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